# Search results

• The second derivative, or second order derivative, is the derivative of the derivative of a function. The derivative of the function may be denoted by
3 KB (314 words) - 13:07, 8 April 2016
• To find the derivative of sin(θ). . Clearly, the limit of the first term is since is a continuous function. Write  ; the second term is then . Which
789 bytes (46 words) - 16:43, 20 April 2016
• To find the derivative of . . As in the proof of Derivative of Sine, the limit of the first term is and the limit of the second term is 1. Thus .
743 bytes (36 words) - 19:50, 19 April 2016
• Since , we can find its derivative by the usual rule for differentiating a fraction: . Similarly,
570 bytes (15 words) - 16:48, 20 April 2016
• Problems - Solutions - Terminology Figure 1.15: Estimation of the derivative, which is the slope of the tangent line. When point B approaches point
2 KB (256 words) - 19:06, 7 August 2006
• 3-dimensional Cartesian space coordinates. A comma derivative is just a convenient notation for a partial derivative with respect to one of the coordinates. Here
774 bytes (121 words) - 03:03, 25 August 2009
• The definition of a Derivative of a Function Example Use the limit definition with the given function
103 bytes (17 words) - 02:18, 24 February 2011
• Rules 3.3 Derivatives of Trigonometric Functions 3.4 Chain Rule 3.5 Higher Order Derivatives: an introduction to second order derivatives 3.6 Implicit
2 KB (100 words) - 17:01, 30 April 2015
• , where The following deal with the variable, , and a function, , of , and are examples of the chain rule in action.
1 KB (20 words) - 17:32, 30 July 2010
• 3-dimensional Cartesian space coordinates. A comma derivative is just a convenient notation for a partial derivative with respect to one of the coordinates. Here
822 bytes (130 words) - 02:59, 25 August 2009
• systems. We use the definition of the derivative, i.e., , to work these first two out. Let us find the derivative of sin(x), using the above definition
4 KB (175 words) - 11:33, 7 April 2016
• cases) derivative of a function. The second derivative is exactly what it sounds like, it is the derivative of a derivative. The third derivative is the
9 KB (1,244 words) - 07:39, 29 May 2013
• creates a derivative work to license that derivative work under a proprietary or closed source license. This ability to control a derivative work through
8 KB (1,318 words) - 22:31, 2 September 2011
• definition of the derivative find the derivative of the function . 3. Using the definition of the derivative find the derivative of the function
4 KB (149 words) - 17:08, 12 May 2015
• The inverse functions , etc. have derivatives that are purely algebraic functions. If then and . So Similarly, . If then and . So If then
2 KB (118 words) - 17:15, 20 April 2016
• conclude that Similarly, since we know is its own derivative, The power rule for derivatives can be reversed to give us a way to handle integrals
11 KB (934 words) - 20:08, 5 April 2016
• Find the derivative of the following functions using the limit definition of the derivative. 1. 2. 3. 4. 5. 6. 7.
15 KB (308 words) - 16:53, 1 May 2016
• Clauses on derivative works vary widely. Although access to the source code of original works is a requirement, access to the source code of derivative works
22 KB (3,682 words) - 03:17, 6 March 2011
• In mathematics, a partial derivative of a function of several variables is its derivative with respect to one of those variables with the others held
7 KB (1,181 words) - 17:05, 11 November 2008
• display, and perform the work and derivative works based upon it but for noncommercial purposes only. No Derivative Works Gives permission to copy, distribute
6 KB (926 words) - 22:23, 2 January 2016

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